Declarative Agent Languages and Technologies III: Third by Matteo Baldoni, Ulle Endriss, Andrea Omicini, Paolo Torroni

By Matteo Baldoni, Ulle Endriss, Andrea Omicini, Paolo Torroni

This ebook constitutes the completely refereed post-proceedings of the 3rd overseas Workshop on Declarative Agent Languages and applied sciences, DALT 2005, held in Utrecht, The Netherlands in July 2005 as an linked occasion of AAMAS 2005, the most overseas convention on self sufficient brokers and multi-agent systems.

The 14 revised complete papers offered have been rigorously chosen in the course of rounds of reviewing and development for inclusion within the e-book. The papers are equipped in topical sections on agent programming and ideology, architectures and common sense programming, wisdom illustration and reasoning, and coordination and version checking.

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Extra resources for Declarative Agent Languages and Technologies III: Third International Workshop, DALT 2005, Utrecht, The Netherlands, July 25, 2005, Selected and Revised

Example text

Such subclasses can often be described by axioms. For example, the axiom D i {α} → ¬ i {¬α} describes agents who never will believe both a formula and its negation. , if EC extended with Complete Axiomatizations of Finite Syntactic Epistemic States 39 D will be complete with respect to the class of all models with epistemic states not containing both a formula and its negation. Weak completeness of EC does, of course, entail (weak) completeness of EC extended with a finite set of axioms (DT). An axiom schema such as D, however, represents an infinite set of axioms, so completeness of EC extended with such an axiom schema (with respect to the models of the schema) does not necessarily follow.

R. Yager. On the Dempster-Shafer framework and new combination rules. Information Sciences, 41:93–137, 1987. Complete Axiomatizations of Finite Syntactic Epistemic States ˚ Thomas Agotnes and Michal Walicki Department of Informatics, University of Bergen, PB. no Abstract. An agent who bases his actions upon explicit logical formulae has at any given point in time a finite set of formulae he has computed. Closure or consistency conditions on this set cannot in general be assumed – reasoning takes time and real agents frequently have contradictory beliefs.

Neither of these two formulae describe purely epistemic properties of an agent. In the following definition, EF is the set of epistemic formulae and Ax is the set of candidate epistemic axioms. Definition 16 (EF , EF i , Ax ) . – EF ⊆ EL is the least set such that for 1 ≤ i ≤ n: T ∈ TL ⇒ i T, iT ∈ EF φ, ψ ∈ EF ⇒ ¬φ, (φ ∧ ψ) ∈ EF – EF i = {φ ∈ EF : Every epistemic operator in φ is – Ax = 1≤i≤n EF i i or i} (1 ≤ i ≤ n) ✷ An example of an epistemic axiom schema is, if we assume that OL has conjunction, i {α ∧ β} → i {α} ∧ i {β} (1) Recall the set S of all general epistemic states, defined in Section 4.

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